C

Name:

TLS_CECPQ1_ECDSA_WITH_AES_256_GCM_SHA384

IANA Name:

TLS_CECPQ1_ECDSA_WITH_AES_256_GCM_SHA384

Code:

(0x16, 0xba)

OpenSSL Name:

Protocol Versions:

TLS 1.2

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A+

Key Exchange Method

Name

CECPQ1 (Combined Elliptic-Curve and Post-Quantum 1)

Security

The combined elliptic-curve and post-quantum 1^{[399]}^{[400]}^{[401]} is a post-quantum cryptography^{[158]}^{[159]} key exchange^{[133]} algorithm developed by Google, LLC^{[465]}^{[466]} to resist against quantum computing^{[167]} attacks. The Transport Layer Security^{[234]} combines X25519^{[451]}, based on elliptic curve^{[116]}^{[117]} Curve25519^{[283]}, and NewHope^{[439]}^{[440]}^{[441]}^{[442]} Elliptic-curve Diffie–Hellman^{[114]}^{[115]} algorithms. It provides forward secrecy^{[127]}^{[128]}^{[129]}^{[130]}, and does protect past sessions against future compromises. If long-term secret keys or passwords are compromised, encrypted communications and sessions recorded in the past cannot be retrieved and decrypted.

Recommendations

Always prefer cipher suites with PFS property over the non-PFS ones. Note that performance considerations implies preferring Ephemeral Elliptic-curve Diffie–Hellman^{[432]}^{[433]} over Ephemeral Diffie-Hellman^{[405]}^{[406]}^{[407]}^{[408]}. Consider the fact that combined elliptic-curve and post-quantum 1^{[399]}^{[400]}^{[401]} was succeeded by combined elliptic-curve and post-quantum 2^{[402]}^{[403]}.

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Authentication Method

Name

ECDSA

Security

Elliptic Curve Digital Signature Algorithm^{[266]}^{[267]}^{[268]}^{[269]} is the elliptic-curve cryptography^{[118]}^{[119]}^{[120]}^{[121]} based variant of the digital signature^{[107]}^{[108]}^{[109]}^{[110]} names Digital Signature Algorithm^{[258]}^{[259]}^{[260]}^{[261]}^{[262]}^{[263]} algorithm. It is considered secure ^{[270]}^{[271]} and gives better performance and smaller key sizes.

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Encryption Type

Name

AES-256

Security

Encryption algorithm Advanced Encryption Standard^{[302]}^{[303]}^{[304]}^{[305]}^{[306]}^{[307]}^{[308]}^{[309]} is a block cipher^{[78]}^{[79]}^{[80]}^{[81]} for which there is no known practical attack that would allow the attacker to recover the encrypted text without knowledge of the key when the algorithm is implemented correctly. However improper implementations may lead to a side-channel attack^{[69]}^{[70]}^{[71]} as it has happened in case of OpenSSL^{[395]}^{[396]} ^{[310]}^{[311]}^{[312]}.

Recommendations

Prefer cipher suites with greater key size of AES (eg: perfer AES-256 over AES-128).

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Encryption Mode

Name

GCM

Security

block cipher mode of operation^{[82]}^{[83]}^{[84]}^{[85]}^{[86]} Galois/Counter Mode^{[46]}^{[47]}^{[48]}^{[49]} is considered secure. It provides authenticated encryption^{[74]} which simultaneously assure the confidentiality^{[91]}^{[92]}^{[93]} and authenticity^{[75]}^{[76]}^{[77]} of data.

Recommendations

If your application or requirements specifically call for the use of a message authentication code^{[135]}^{[136]}^{[137]}^{[138]} that does not provide authenticated encryption^{[74]} prefer block cipher mode of operation^{[82]}^{[83]}^{[84]}^{[85]}^{[86]} (eg: counter with CBC-MAC^{[32]}^{[33]}^{[34]}, Galois/Counter Mode^{[46]}^{[47]}^{[48]}^{[49]} or message authentication code^{[135]}^{[136]}^{[137]}^{[138]} (eg: Poly1305^{[458]}^{[459]}) that proved authenticated encryption over the ones which does not provide it.

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Encryption Key Size

Name

256

Security

The symmetric key^{[185]}^{[186]}^{[187]} withkey size^{[184]} more than 128 bits as it is should be according to National Institute of Standards and Technology^{[470]}^{[471]} so it is not vulnerable to preimage attack^{[67]} and it cannreliably prove that message came from the stated sender (its authenticity) and has not been changed, so connection is not open for a man-in-the-middle attack^{[61]}.

Recommendations

Remove the cipher suite from the list of cipher suites supported by your server.

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Encryption Block Size

Name

128

Security

The block cipher^{[78]}^{[79]}^{[80]}^{[81]} uses a block size^{[87]} larger than 64 bits, so it is not vulnerable to sweet32 attack^{[22]}^{[23]}^{[24]}^{[25]}.

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Message Authentication Code

Name

SHA2-384

Security

message authentication code^{[135]}^{[136]}^{[137]}^{[138]} is a hashed message authentication code^{[139]}^{[140]}^{[141]}^{[142]}^{[143]}^{[144]}^{[145]} which is considered secure. The underlaying cryptographic hash function^{[94]}^{[95]}^{[96]}^{[97]} (Secure Hash Algorithm 2^{[212]}^{[213]}^{[214]}) is also considered secure.

Recommendations

If your application or requirements specifically call for the use of a message authentication code^{[135]}^{[136]}^{[137]}^{[138]} that does not provide authenticated encryption^{[74]} prefer block cipher mode of operation^{[82]}^{[83]}^{[84]}^{[85]}^{[86]} (eg: counter with CBC-MAC^{[32]}^{[33]}^{[34]}, Galois/Counter Mode^{[46]}^{[47]}^{[48]}^{[49]} or message authentication code^{[135]}^{[136]}^{[137]}^{[138]} (eg: Poly1305^{[458]}^{[459]}) that proved authenticated encryption over the ones which does not provide it. In case of a hashed message authentication code^{[139]}^{[140]}^{[141]}^{[142]}^{[143]}^{[144]}^{[145]} prefer message authentication code^{[135]}^{[136]}^{[137]}^{[138]} based on Secure Hash Algorithm 2^{[212]}^{[213]}^{[214]} over the ones based on Secure Hash Algorithm 1^{[202]}^{[203]}^{[204]}.